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19992023
most citedDeep Learning-based Extreme Heatwave Forecast

93 citations · 513 across the 46 of their papers we have counts for

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Showing 2021Show all

6 papers · 1 filter

eess.IV2021★ 2 cited

Hyperparameter selection for Discrete Mumford-Shah

Charles-Gérard Lucas, Barbara Pascal, Nelly Pustelnik +1

This work focuses on a parameter-free joint piecewise smooth image denoising and contour detection. Formulated as the minimization of a discrete Mumford-Shah functional and estimat…

eess.SP2021★ 14 cited

Nonsmooth convex optimization to estimate the Covid-19 reproduction number space-time evolution with robustness against low quality data

Barbara Pascal, Patrice Abry, Nelly Pustelnik +3

Daily pandemic surveillance, often achieved through the estimation of the reproduction number, constitutes a critical challenge for national health authorities to design countermea…

math.ST2021

Wavelet eigenvalue regression in high dimensions

Patrice Abry, B. Cooper Boniece, Gustavo Didier +1

In this paper, we construct the wavelet eigenvalue regression methodology in high dimensions. We assume that possibly non-Gaussian, finite-variance -variate measurements are mad…

cs.LG2021★ 93 cited

Deep Learning-based Extreme Heatwave Forecast

Valérian Jacques-Dumas, Francesco Ragone, Pierre Borgnat +2

Because of the impact of extreme heat waves and heat domes on society and biodiversity, their study is a key challenge. We specifically study long-lasting extreme heat waves, which…

physics.med-ph2021★ 13 cited

Distance to healthy cardiovascular dynamics from fetal heart rate scale-dependent features in pregnant sheep model of human labor predicts cardiovascular decompensation

Stéphane G. Roux, Nicolas B. Garnier, Patrice Abry +2

The overarching goal of the present work is to contribute to the understanding of the relations between fetal heart rate (FHR) temporal dynamics and the well-being of the fetus, no…

math.ST2021★ 2 cited

On high-dimensional wavelet eigenanalysis

Patrice Abry, B. Cooper Boniece, Gustavo Didier +1

In this paper, we characterize the asymptotic and large scale behavior of the eigenvalues of wavelet random matrices in high dimensions. We assume that possibly non-Gaussian, finit…